Inverse problems in medical imaging and nondestructive testing
著者
書誌事項
Inverse problems in medical imaging and nondestructive testing
Springer, c1997
- pbk. : alk. paper
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注記
"Proceedings of the Conference in Oberwolfach, Federal Republic of Germany, Feb. 4-10, 1996"
Includes bibliographical references
内容説明・目次
内容説明
14 contributions present mathematical models for different imaging techniques in medicine and nondestructive testing. The underlying mathematical models are presented in a way that also newcomers in the field have a chance to understand the relation between the special applications and the mathematics needed for successfully treating these problems. The reader gets an insight into a modern field of scientific computing with applications formerly not presented in such form, leading from the basics to actual research activities.
目次
Akduman, I., Grochmalicki, J., Pike, R.: Three-Dimensional Super-Resolving Confocal Scanning Laser Fluorescent Microscopy.- Beth, Th., et al.: Wavelets and Waves in Optical Signal Preprocessing.- Blaschke-Kaltenbacher, B., Engl, H.W.: Regularization Methods for Nonlinear Ill-Posed Problems with Applications to Phase Reconstruction.- Colton, D.L.: Qualitative Methods in Inverse Scattering Theory.- Dobson, D.C.: Recovery of Blocky Images in Electrical Impedance Tomography.- Jarvenpaa, S., Somersalo, E.: Impedance Imaging and Electrode Models. - Kress, R., Rundell, W.: Inverse Obstacle Scattering with Modulus of the Far Field Pattern as Data.- Langenberg, K.J., et al.: Applied Inversion in Nondestructive Testing.- Louis, A.K.: Application of the Approximate Inverse to 3D X-Ray CT and Ultrasound Tomography.- Maass, P., Rieder, A.: Wavelet-Accelerated Tikhonov-Phillips Regularization with Applications.- Natterer, F.: An Initial Value Approach to the Inverse Helmholtz Problem at Fixed Frequency.- Pichot, Ch. et al.: Gradient and Newton-Kantorovich Methods for Microwave Tomography.- Pidcock, M., Ciullli, S., Ispas, S.: Boundary Modelling in Electrical Impedance Tomography.- Plato, R.: Lavrentiev's Method for Linear Volterra Integral Equations of the First Kind, with Applications to the Non-Destructive Testing of Optical-Fibre Preforms.
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